Re: Intersecting Sets Of Fitness!Q

John Edser wrote:
<snip>
>>JE:-
>>Also, I have no idea what
>>"separate  sets don't" was 
>>actually referring 
>>to in your previous reply.
> 
> 
> BOH:-
> Try reading it as an answer to your post.  I'm saying that separate sets 
> don't intersect.
> 
> JE:-
> Would _please_ write out (as I
> _previously_ requested) the definition 
> you said I had given, and then derive 
> from that definition "that separate sets 
> don't intersect"  so we can understand 
> what exactly you are referring to.
> 
 From the 7th of November:
"Absolutely separate sets are NOT intersected with any other set."

> I agree that absolute separate
> sets don't intersect. Do you agree
> that absolute separate sets can however,
> contain the same type of set element?
> 
I've never had any problem with that - it's your claim that they contain 
the same actual elements (i.e. that they have a non-empty intersection) 
that I have trouble with.

Bob

-- 
Bob O'Hara

Rolf Nevanlinna Institute
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